Answer:
No, a college degree can help you earn a better salary but nothing is guaranteed. For example, someone with a college degree earns on average around $50,000 per year, while those with only a high school degree earn around $28,000 (that is almost half of a college graduate).
But the salary you earn is not guaranteed, it might be much higher or it might be zero. If you work hard you might get a raise pretty soon or you can get promoted, but if you are lazy then you can get fired.
The income classification is based on income, not on education. There are people who never graduated from college that are extremely rich, e.g. Bill Gates, Mark Zuckerberg, but they are not the majority. That is why they serve as examples so often. Most rich people actually do have a college degree, but they are rich not because of their college degree, but because of their work.
Answer:
a. $5,194,000
b. $7,715,000
Explanation:
a. Book Value of assets = Book value of fixed assets + book value of current assets
Book Value of assets = Book value of fixed assets + (Current Liabilities + Net working capital)
Book Value of assets = $4,200,000 + ($850,000 + $144,000)
Book Value of assets = $5,194,000
b. Sum of market value = $7,600,000 + ($965,000 - $850,000)
Sum of market value = $$7,600,000 + $115,000
Sum of market value = $7,715,000
Answer:
um....
1. u need cups
2. a container
3. a table
4. paper towels
5. duck tape to hold the stand and i guess the sign
6. a donation cup
7. ur costumers
Answer:
=> fraction of the portfolio that should be allocated to T-bills = 0.4482 = 44.82%.
=> fraction to equity = 0.5518 = 55.18%.
Explanation:
So, in this question or problem we are given the following parameters or data or information which are; that the utility function is U = E(r) – 0.5 × Aσ2 and the risk-aversion coefficient is A = 4.4.
The fraction of the portfolio that should be allocated to T-bills and its equivalent fraction to equity can be calculated by using the formula below;
The first step is to determine or Calculate the value of fraction to equity.
Hence, the fraction to equity = risk premium/(market standard deviation)^2 - risk aversion.
= 8.10% ÷ [(20.48%)^2 × 3.5 = 0.5518.
Therefore, the value for fraction of the portfolio that should be allocated to T-bills = 1 - fraction to equity = 1 - 0.5518 =0.4482 .
Answer:
10.60%
Explanation:
First, we calcualte the returns and then solve for the rate like a normal compounding:
<u>returns:</u>
annual coupon payment. 1,000 face value x $ 13.68 = $ 136.80
sales price: 913.73
<u>total:</u> 136.8 x 6 + 913.73 = 820.80 + 913.73 =
<em />
<u>cost: </u> 947.68
to record the effective rate of return:
![\sqrt[6]{\frac{1,734.5}{947.68}} -1 = r_e](https://tex.z-dn.net/?f=%5Csqrt%5B6%5D%7B%5Cfrac%7B1%2C734.5%7D%7B947.68%7D%7D%20-1%20%3D%20r_e)
<u>effective rate of return:</u> 0.105992287 = 10.60%
